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Solutions Manual for Algebra and Trigonometry With Modeling and Visualization 6th Edition By Gary Rockswold

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Solutions Manual for Algebra and Trigonometry With Modeling and Visualization 6th Edition By Gary Rockswold

Institution
College Algebra With Modeling And Visualization
Course
College Algebra with Modeling and Visualization











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Written for

Institution
College Algebra with Modeling and Visualization
Course
College Algebra with Modeling and Visualization

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Uploaded on
October 18, 2024
Number of pages
1033
Written in
2024/2025
Type
Exam (elaborations)
Contains
Questions & answers

Subjects

Content preview

SOLUTIONS MANUAL
MATH MADE VISIBLE

ALGEBRA AND
TRIGONOMETRY WITH
MODELING AND




R
U
VISUALIZATION


SE
IS
PRECALCULUS WITH MODELING
AND VISUALIZATION
O

6TH EDITION
N
N
O



Gary Rockswold
C




Terry Krieger
ED




Jessica Rockswold
M




❖ ALL CHAPTERS
❖ PDF DOWNLOAD

, Table of Contents
Chapter 1 Introduction to Functions and Graphs 1
Chapter 2 Linear Functions and Equations 52
Chapter 3 Quadratic Functions and Equations 134
Chapter 4 More Nonlinear Functions and Equations 217
Chapter 5 Exponential and Logarithmic Functions 368




R
Chapter 6 Trigonometric Functions 453
Chapter 7 Trigonometric Identities and Equations 558




U
Chapter 8 Further Topics in Trigonometry 657




SE
Chapter 9 Systems of Equations and Inequalities 758
Chapter 10 Conic Sections 863
Chapter 11 Further Topics in Algebra
IS 910
O
Chapter R Reference: Basic Concepts from Algebra and Geometry 978
Appendix C Partial Fractions 1011
N

Appendix D Percent Change and Exponential Functions 1018
N


Appendix E Rotation of Axes 1023
O
C
ED
M

,Chapter 1: Introduction to Functions and Graphs


1.1: Numbers, Data, and Problem Solving

21
1. is a real and rational number.
24
2. 100,000 is a real number, rational number, integer, and natural number.




R
3. 7.5 is a real and rational number.
4. 12.3 is a real and rational number.




U
5. 90 2 is a real number.
6. 71 is an integer, real number, and rational number.




SE
2
7. Natural number: 9  3 ; whole number: 9 ; integers: 3 , 9 ; rational numbers: 3 , , 9 , 1.3 ;
9
irrational numbers:  ,  2

8. Natural numbers:
3
1
3 5 3
3
1
IS
rational numbers: ,  , 0.45 , 0 , 5.6  10 ; irrational number: 7
3
 3 , 5.6  103  5600 ; whole numbers: , 0 , 5.6  103 ; integers: , 0 , 5.6  103 ;
1
O
1 8
1
9. Natural number: None; whole number:0; integer: 0,  4  2 ; rational numbers: 0, , 5.1 106 , 2.33 ,
N
3
0.7 ,  4 ; irrational number: 13
N


21
10. Natural numbers: 100  10 ; whole number: 100 ; integers: 103 , 100 ; rational numbers: 103 , ,
25
O



5.7 2
100 ,  , , 1.457 ; irrational number: 3
10 9
C




11. Shoe sizes are normally measured to within half sizes. Rational numbers are most appropriate.
12. Population is measured using natural numbers.
ED




13. Speed limit is measured using natural numbers.
14. Gasoline is usually measured to a fraction of a gallon using rational numbers.
15. Temperature is typically measured to the nearest degree in a weather forecast. Since temperature can include
negative numbers, the integers would be most appropriate.
M




16. Compact disc sales could be measured in natural numbers, since fractions of a disc are not allowed.
17. | 5  8  7 |  | 5  56 |  | 51|  51
18. 2(16  3  5)  2  2(16  15)  2  2(1)  2  2  2  1
19. 62  3(2  4) 4  62  3(  2) 4  36  3(16)  36  48  84
20. (4  5) 2  32  3 9  (  1)2  9  3(3)  1  9  9  17
84 4
21. 95   4   22  0
42 2
6  42  23 6  16  8 6  2
22.    4
3 4 1 1



Copyright ©2018 Pearson Education, Inc.

, 2 Chapter 1 Introduction to Functions and Graphs



23. 132  122  169  144  25  5
13  9  16 13  25 13  5 8
24.    2
| 5  7 |2 | 2 |2 4 4
4  9 32  3 13 27 40
25.     8
23 5 5 5 5
5  10 15 5
26. 10  2   10  2   10  2  3  5  3 
5 5 3
27. 52  20  4  2  25  5  2  32
28. 5  (4)3  43  5  (64)  64  5  64  64  5




R
29. 8.2  101
30. 1.45  107




U
31. 3.65  103
32. 0.62  6.2  101




SE
33. 2450  2.45  103
34. 105.6  1.056  102
35. 0.56  5.6  101
36.
37.
0.00456  4.56  103
0.0087  8.7  103
IS
O
38. 1, 250, 000  1.25 106
206.8  2.068  102
N
39.
40. 0.00007  7  105
N

41. 106  0.000001
42. 9.11 1031  0.000000000000000000000000000000911
O



There are 30 zeros between the decimal point and the digits 911.
43. 2  108  200, 000, 000
C




44. 8, 000, 000, 000
1.567  102  156.7
ED




45.
46. 5.68  101  0.568
47. 5  105  500, 000
48. 3.5  103  3500
M




49. 0.045  105  4500
50. 5.4 105  0.000054
51. 67  103  67, 000
52. 0.0032  101  0.00032
53. (4  103 )(2  105 )  4  2  1035  8  108 ; 800, 000, 000
54. (3  101 )(3  104 )  3  3  1014  9  105 ; 900, 000
55. (5  102 )(7  104 )  5  7  102 4  35  102  3.5  101 ; 0.35




Copyright ©2018 Pearson Education, Inc.

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